Languages
Suzuki, Takashi.
Overview
| Works: | 2 works in 5 publications in 1 languages | |
|---|---|---|
Titles
Non-local partial differential equations for engineering and biologymathematical modeling and analysis /
by:
Kavallaris, Nikos I.; SpringerLink (Online service); Suzuki, Takashi.
(Electronic resources)
Chemotaxis, reaction, networkmathematics for self-organization /
by:
Suzuki, Takashi.
(Electronic resources)
General equilibrium analysis of production and increasing returns
by:
Suzuki, Takashi.; World Scientific (Firm)
(Electronic resources)
Mathematical methods for cancer evolution
by:
SpringerLink (Online service); Suzuki, Takashi.
(Electronic resources)
Free Energy and Self-Interacting Particles /
by:
SpringerLink (Online service); Suzuki, Takashi.
(Electronic resources)
Methods of mathematical oncologyFusion of Mathematics and Biology, Osaka, Japan, October 26-28, 2020 /
by:
(1998 :); SpringerLink (Online service); Suzuki, Takashi.
(Electronic resources)
Mean field theories and dual variation - mathematical structures of the Mesoscopic model
by:
SpringerLink (Online service); Suzuki, Takashi.
(Electronic resources)
Applied analysis :mathematical methods in natural science /
by:
Senba, Takasi.; Suzuki, Takashi.
(Language materials, printed)
Subjects
Appl.Mathematics/Computational Methods of Engineering.
Mathematical Biology in General.
Mathematical and Computational Biology.
Computer Appl. in Life Sciences.
Self-organizing systems.
Geometry, Differential.
Applications of Mathematics.
Chemotaxis.
Equilibrium (Economics)
Calculus of variations.
Genetics and Population Dynamics.
Industrial Chemistry/Chemical Engineering.
Lattice dynamics.
Chemical kinetics.
Mathematical Methods in Physics.
Mathematics.
Mathematical physics.
Analysis.
Carcinogenesis
Thermodynamics.
Oncology
Math. Applications in Chemistry.
Physiological, Cellular and Medical Topics.
Tumors
Mathematical analysis.
Differential equations, Parabolic.
Partial Differential Equations.
Biomathematics.
Statistical mechanics.
Calculus of Variations and Optimal Control; Optimization.
Engineering.
Theoretical and Applied Mechanics.
Mathematical Modeling and Industrial Mathematics.
Differential equations, Partial.
Mathematical Applications in the Physical Sciences.
Mathematical Models of Cognitive Processes and Neural Networks.